Chaker J, Ki M, Weidner M. Regularity for nonlocal problems with non-standard growth. Calculus of Variations and Partial Differential Equations . 2022;61(6): 227.We study robust regularity estimates for local minimizers of nonlocal functionals with non-standard growth of (p, q)-type and for weak solutions to a related class of nonlocal equations. The main results of this paper are local boundedness and Holder continuity of minimizers and weak solutions. Our approach is based on the study of corresponding De Giorgi classes
We prove regularity results for minimizers of functionals F(u, Ω) := ∫Ω f(x, u, Du) dx in the class ...
Local Lipschitz continuity of local minimizers of vectorial integrals ∫Ω f(x,Du)dx is proved when f ...
We consider a model convex functional with orthotropic structure and super-quadratic nonstandard gro...
Chaker J, Ki M, Weidner M. Harnack inequality for nonlocal problems with non-standard growth. Mathem...
We present a theory combining two fields; calculus of variations and the theory of nonlocal calculus...
Chaker J, Ki M. Local regularity for nonlocal equations with variable exponents. Mathematische Nachr...
The goal of this dissertation is to contribute to both the nonlocal and the local settings of regula...
none3noIt is well known that an integral of the Calculus of Variations satisfying anisotropic growth...
In this paper we prove the the local Lipschitz continuity for solutions to a class of obstacle probl...
We study the regularity of the local minimizers of non autonomous integral functionals of the type (...
We prove regularity theorems for minimizers of integral functionals of the Calculus of Variations ...
We consider regularity issues for minima of non-autonomous functionals in the Calculus of Variation...
We consider regularity issues for minima of non-autonomous functionals in the Calculus of Variations...
Nowak SN. Regularity theory for nonlocal equations. Bielefeld: Universität Bielefeld; 2022.This thes...
AbstractWe prove regularity theorems for minimizers of integral functionals of the Calculus of Varia...
We prove regularity results for minimizers of functionals F(u, Ω) := ∫Ω f(x, u, Du) dx in the class ...
Local Lipschitz continuity of local minimizers of vectorial integrals ∫Ω f(x,Du)dx is proved when f ...
We consider a model convex functional with orthotropic structure and super-quadratic nonstandard gro...
Chaker J, Ki M, Weidner M. Harnack inequality for nonlocal problems with non-standard growth. Mathem...
We present a theory combining two fields; calculus of variations and the theory of nonlocal calculus...
Chaker J, Ki M. Local regularity for nonlocal equations with variable exponents. Mathematische Nachr...
The goal of this dissertation is to contribute to both the nonlocal and the local settings of regula...
none3noIt is well known that an integral of the Calculus of Variations satisfying anisotropic growth...
In this paper we prove the the local Lipschitz continuity for solutions to a class of obstacle probl...
We study the regularity of the local minimizers of non autonomous integral functionals of the type (...
We prove regularity theorems for minimizers of integral functionals of the Calculus of Variations ...
We consider regularity issues for minima of non-autonomous functionals in the Calculus of Variation...
We consider regularity issues for minima of non-autonomous functionals in the Calculus of Variations...
Nowak SN. Regularity theory for nonlocal equations. Bielefeld: Universität Bielefeld; 2022.This thes...
AbstractWe prove regularity theorems for minimizers of integral functionals of the Calculus of Varia...
We prove regularity results for minimizers of functionals F(u, Ω) := ∫Ω f(x, u, Du) dx in the class ...
Local Lipschitz continuity of local minimizers of vectorial integrals ∫Ω f(x,Du)dx is proved when f ...
We consider a model convex functional with orthotropic structure and super-quadratic nonstandard gro...